- 更多网络例句与全子集相关的网络例句 [注：此内容来源于网络，仅供参考]
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Let G be a finite group, and S a subset of G not containing theidentity element 1. The Cayley digraph Cay on G with respect to S is definedas a directed graph with vertex set G and edge set {|g∈G, s∈S}. IfS~(-1)=S, then Cay is undirected and in this case, we view two directededges and as an undirected edge {u, v}. Obviously, the right regularrepresentation R of G, the acting group of G by right multiplication, is asubgroup of the full automorphism group AutCay(G, S of Cay.
给定有限群G，设S是G的不含单位元1的子集，群G关于子集S的Cayley有向图Cay是一个以G顶点集合，而以｛|g∈G，s∈S｝为边集合的有向图，特别地，若S~(-1)=S，则X=Cay是无向的，此时我们把一条无向边｛u，v｝等同于两条有向边和，易见，群G的右正则表示R，即G在G上的右乘作用，为图Cay的全自同构群AutCay
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Let X be a reflexive Banach space with both X and X locally uniformly convex. D is a bounded, open, convex subset of X. T∶D→X is a pseudo-monotone operator; C∶D→X is a compact or strongly continuous operator.
何震设X是自反Banach空间且X和X均为局部一致凸空间，D是X的开、有界、凸子集， T∶D→X是伪单调算子(pseudo-monotone)， C∶D→X是紧算子或全连续算子。
- 更多网络解释与全子集相关的网络解释 [注：此内容来源于网络，仅供参考]
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entire function：整函数
一个在整个复平面上全纯的函数称为整函数(entire function). "在一点a全纯"不仅表示在a可微,而且表示在某个中心为a的复平面的开邻域可微. 双全纯(Biholomorphic)表示一个有全纯逆函数的全纯函数. 定义 若U为C的开子集而f : U → C是一个函数,
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total stiefel whitney class：全斯蒂费尔 惠特尼类
total step method 整步迭代法 | total stiefel whitney class 全斯蒂费尔 惠特尼类 | total subset 全子集
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total subset：全子集
total stiefel whitney class 全斯蒂费尔 惠特尼类 | total subset 全子集 | total sum 总和
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total sum：总和
total subset 全子集 | total sum 总和 | total variation 全变差